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Purely Elastic Flow Asymmetries

Abstract

Using a numerical technique we demonstrate that the flow of the simplest differential viscoelastic fluid model (i.e., the upper-convected Maxwell model) goes through a bifurcation to a steady asymmetric state when flowing in a perfectly symmetric “cross-slot” geometry. We show that this asymmetry is purely elastic in nature and that the effect of inertia is a stabilizing one. Our results are in qualitative agreement with very recent experimental visualizations of a similar flow in the microfluidic apparatus of Arratia et al. [Phys. Rev. Lett. 96, 144502 (2006)PRLTAO0031-900710.1103/PhysRevLett.96.144502].


Publication:
Physical Review Letters
Pub Date:
October 2007
DOI:

10.1103/PhysRevLett.99.164503

Bibcode:
2007PhRvL..99p4503P
Keywords:
  • 47.50.-d;
  • 05.45.-a;
  • 47.61.-k;
  • Non-Newtonian fluid flows;
  • Nonlinear dynamics and chaos;
  • Micro- and nano- scale flow phenomena
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